2017
DOI: 10.2139/ssrn.2983919
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Instrumented Principal Component Analysis

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Cited by 41 publications
(40 citation statements)
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“…This lack of identification means that we cannot estimate a generic time-varying unobservable structure from the spectral properties of a covariance matrix alone. A recent proposal in the direction of a functional specification for a time-varying θ i,t is the Instrumented Principal Components Analysis (IPCA) of Kelly et al (2017, which we review in Section 4 together with other inference approaches for latent factor models with time-varying betas. IPCA works with linear loading specifications, with balanced panels, and without observable factors.…”
Section: Model Diagnosticmentioning
confidence: 99%
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“…This lack of identification means that we cannot estimate a generic time-varying unobservable structure from the spectral properties of a covariance matrix alone. A recent proposal in the direction of a functional specification for a time-varying θ i,t is the Instrumented Principal Components Analysis (IPCA) of Kelly et al (2017, which we review in Section 4 together with other inference approaches for latent factor models with time-varying betas. IPCA works with linear loading specifications, with balanced panels, and without observable factors.…”
Section: Model Diagnosticmentioning
confidence: 99%
“…Among the parametric approaches, Kelly et al (2017 model the coefficients as linear functions of characteristics plus some noise term:…”
Section: Inference In Models With Unobservable Factorsmentioning
confidence: 99%
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“…As before, we construct forecast intervals that are robust to the strength of γ lt , and is uniformly valid over a large class of DGPs that allows different types of time-variations in γ lt . A similar decomposition to (1.1) was given by Kelly et al (2017), where beta is decomposed into a linear function of lagged instruments as well as a unobservable loading component. They specifically require γ t be strong, and obtained limiting distributions for the "instrumental betas", which are therefore, not uniformly valid.…”
Section: Beta Decompositionsmentioning
confidence: 99%